In [1]:
import numpy as np
import pandas as pd
import scipy as sp
from scipy.stats import mode
from sklearn import linear_model
import matplotlib
import matplotlib.pyplot as plt
from sklearn import discriminant_analysis
from sklearn.decomposition import PCA
from sklearn import preprocessing
%matplotlib inline
from sklearn.linear_model import LogisticRegression
from sklearn.cross_validation import KFold
from sklearn.cross_validation import train_test_split
import sklearn.discriminant_analysis as skda
import sklearn.linear_model as sk
import sklearn.neighbors as knn
import seaborn as sns
from datetime import datetime
from sklearn.linear_model import LinearRegression as Lin_Reg
from sklearn.linear_model import Ridge as Ridge_Reg
from sklearn.linear_model import Lasso as Lasso_Reg
from statsmodels.regression.linear_model import OLS
from sklearn.tree import DecisionTreeClassifier as DecisionTree
import sklearn.preprocessing as Preprocessing
from sklearn.metrics import r2_score
In [2]:
filled = pd.read_csv('train_filled.csv')
store = pd.read_csv('store.csv')
train = filled

Milestone 4

Part 1: Exploratory Data Analysis

For this part, having filled in the missing data for stores that underwent a 6-month refurbishment with mean values from averaging across all the stores that stayed open, we took the more complete data and took a look at how it is distributed, and what points of interest there might be.

In [3]:
store.head()
Out[3]:
Store StoreType Assortment CompetitionDistance CompetitionOpenSinceMonth CompetitionOpenSinceYear Promo2 Promo2SinceWeek Promo2SinceYear PromoInterval
0 1 c a 1270.0 9.0 2008.0 0 NaN NaN NaN
1 2 a a 570.0 11.0 2007.0 1 13.0 2010.0 Jan,Apr,Jul,Oct
2 3 a a 14130.0 12.0 2006.0 1 14.0 2011.0 Jan,Apr,Jul,Oct
3 4 c c 620.0 9.0 2009.0 0 NaN NaN NaN
4 5 a a 29910.0 4.0 2015.0 0 NaN NaN NaN
In [4]:
filled.head()
Out[4]:
Store DayOfWeek Date Sales Customers Open Promo StateHoliday SchoolHoliday
0 1 5 2015-07-31 5263.0 555.0 1 1 0 1
1 2 5 2015-07-31 6064.0 625.0 1 1 0 1
2 3 5 2015-07-31 8314.0 821.0 1 1 0 1
3 4 5 2015-07-31 13995.0 1498.0 1 1 0 1
4 5 5 2015-07-31 4822.0 559.0 1 1 0 1

As can be seen above, there are many features associated with the data. We zeroed in on several relationships that were promising in terms of revealing relationships in the data.

The first one we can look at is the relation between Sales and the Day of the Week:

In [5]:
sales = filled['Sales'].values
customers = filled['Customers'].values
In [6]:
sales_by_day_of_week = filled.groupby('DayOfWeek')['Sales'].sum()
days_of_week = sorted(filled.groupby(['DayOfWeek']).groups.keys())
x = np.arange(len(days_of_week))
width = .4
day_ticks = ['Monday', 'Tuesday', 'Wednesday', 'Thursday', 'Friday', 'Saturday', 'Sunday']
plt.figure(figsize=(15,7))
plt.bar(x, sales_by_day_of_week)
plt.xticks(x + width, day_ticks)
plt.title('Sales by Day of Week (in billions of euros)')
plt.xlabel('Day of Week')
plt.ylabel('Sales (in billions of euros)')
plt.show()

It seems that the highest number of sales occurs on Monday, after which it tapers off until Friday. Also, Sunday sees very few sales, which may be due to stores closing - let us see if that guess is borne out in the data:

In [7]:
dates = sorted(filled.groupby(['Date']).groups.keys())
num_each_day = len(dates)/7.
open_by_day_of_week = filled.groupby('DayOfWeek')['Open'].sum()/num_each_day
days_of_week = sorted(filled.groupby(['DayOfWeek']).groups.keys())
x = np.arange(len(days_of_week))
width = .4
day_ticks = ['Monday', 'Tuesday', 'Wednesday', 'Thursday', 'Friday', 'Saturday', 'Sunday']
plt.figure(figsize=(15,7))
plt.bar(x, open_by_day_of_week)
plt.xticks(x + width, day_ticks)
plt.title('Stores Open by Day of Week (on average)')
plt.xlabel('Day of Week')
plt.ylabel('Number of Stores Open')
plt.show()

And it is. The vast majority of stores are closed on Sunday, which means a dramatic reduction in sales numbers.

The next thing we will look at is the relationship between Sales and distance from the competition.

First, we can take a look at how far away competition tends to be:

In [8]:
data = store['CompetitionDistance'].values
sns.set_style('whitegrid')
plt.title('Distribution of Competition Distance')
plt.xlabel('CompetitionDistance')
plt.ylabel('Frequency')
sns.kdeplot(np.array(data), bw=0)
Out[8]:
<matplotlib.axes._subplots.AxesSubplot at 0x1164a0b10>

Next, we look at Sales vs. CompetitionDistance:

In [9]:
store_compdist = {}
stores = store['Store'].values
compdist = store['CompetitionDistance'].values
for i in xrange(len(stores)):
    store_compdist[stores[i]] = compdist[i]
In [10]:
stores_train = filled['Store'].values
compdist_train = []
for s in stores_train:
    compdist_train.append(store_compdist[s])
In [11]:
plt.xlabel('CompetitionDistance')
plt.ylabel('Sales')
plt.title('Sales vs. CompetitionDistance')
plt.scatter(compdist_train, sales)
Out[11]:
<matplotlib.collections.PathCollection at 0x11a883e50>

It seems interestingly that closer competition is correlated with higher sales figures overall. We suspect that this is because good locations tend to attract both lots of customers, and more competition who are also aware that the location is good.

We now look at Sales compared to the number of customers:

In [12]:
plt.xlabel('Customers')
plt.ylabel('Sales')
plt.title('Customers vs. Sales')
plt.scatter(customers, sales)
Out[12]:
<matplotlib.collections.PathCollection at 0x11e0bae50>

There seem to be a few prominent lines in the graph, which suggests that we can do more to explore the data and segment it. We now segment the data by the type of store - the types are a, b, c, and d.

In [13]:
store_type_data = {'a':{}, 'b':{}, 'c':{}, 'd':{}}
for store_type in store_type_data:
    matching_stores = store[store['StoreType'] == store_type]['Store'].values
    store_type_data[store_type]['stores'] = matching_stores
    
    sales = filled[filled['Store'].isin(matching_stores)]['Sales']
    customers = filled[filled['Store'].isin(matching_stores)]['Customers']
    store_type_data[store_type]['sales'] = sales
    store_type_data[store_type]['customers'] = customers
In [14]:
store_type_data['a']['color'] = 'r'
store_type_data['b']['color'] = 'b'
store_type_data['c']['color'] = 'c'
store_type_data['d']['color'] = 'g'
scatters = []

for store_type in ['a', 'b', 'c', 'd']:
    sales = store_type_data[store_type]['sales']
    customers = store_type_data[store_type]['customers']
    color = store_type_data[store_type]['color']
    scatters.append(plt.scatter(customers, sales, color=color))

plt.xlabel('Customers')
plt.ylabel('Sales')
plt.title('Customers vs. Sales')
plt.legend(scatters, ['a', 'b', 'c', 'd'])
plt.show()

From segmenting the data, it looks like stores of type 'd' (green) tend to have fewer customers but higher sales per customer, while stores of type 'b' (dark blue) tend to have more customers but lower sales per customer. This means that stores of type 'd' need fewer customers to make the same amount of sales in euros as stores of type 'b'. Stores of types 'a' and 'c' run through the middle of these two other types.

Part 2: Baseline Model Selection

Through our exploratory data analysis, we were able to make sense of the stores data and were able to hypothesize which models would best work for predicting customers and sales. We will now proceed to look at three models in particular: Linear Regression, Ridge Regression, and Decision Trees.

In [15]:
"""Rearranging/Reorganizing the data for building the models"""
y_customers = train['Customers']
y_sales = train['Sales']
del train['Customers']
del train['Sales']
y = pd.DataFrame()
y['Customers'] = y_customers.values
y['Sales'] = y_sales.values
date_vals = train['Date'].values
for i in range(len(date_vals)):
    date_vals[i] = date_vals[i][0:4] + date_vals[i][5:7] + date_vals[i][8::]
del train['Date']
train['Date'] = date_vals

Linear Regression

We will now proceed to linear regression modeling, which involves a two-step process: first, we must predict the number of customers each store will receive, and then proceed to predicting sales

In [16]:
"""Predicting Customers"""
x_train, x_test, y_train, y_test = train_test_split(train, y_customers, test_size = 0.3)
lin_reg = Lin_Reg()
lin_reg.fit(x_train, y_train)
y_pred = lin_reg.predict(x_test)
score = r2_score(y_test, y_pred)
print('R2 Score from predicting customers = %f' %(score))
R2 Score from predicting customers = 0.379677

Now that we have a model for predicting customers, we can proceed to predicting sales

In [17]:
#Appending the predicted customers to the dataframe
full_pred = lin_reg.predict(train)
train_predicted = train
train_predicted['Customers'] = full_pred

#Building a model for predicting sales
x_train, x_test, y_train, y_test = train_test_split(train_predicted, y_sales, test_size = 0.3)
lin_reg = Lin_Reg()
lin_reg.fit(x_train, y_train)
sales_pred = lin_reg.predict(x_test)
score = r2_score(y_test, sales_pred)
print('R2 Score from predicting sales = %f' %(score))

#Appending the predicted customers to the dataframe
full_pred = lin_reg.predict(train_predicted)
train_predicted['Sales'] = full_pred
R2 Score from predicting sales = 0.503882

Linear Regression

We will now proceed to Ridge Regression modeling. We must not only follow a procedure for predicting customers then sales, but also must identify which regularization constant best works for the data

In [18]:
"""Predicting Customers"""
x_train, x_test, y_train, y_test = train_test_split(train, y_customers, test_size = 0.3)
scores = []
for val in [10e-7, 10e-6, 10e-5, 10e-4, 10e-3,10e-2, 10e-1, 10, 100, 1000, 10000]:
    reg = Ridge_Reg(alpha = val)
    reg.fit(x_train, y_train)
    scores.append(r2_score(reg.predict(x_test), y_test))
print("R2 Scores for different values of the regularization constant:")
print(scores)
R2 Scores for different values of the regularization constant:
[-0.63089631430831483, -0.63089631430831794, -0.63089631430834947, -0.63089631430867277, -0.63089631431189552, -0.6308963143441122, -0.63089631466628493, -0.63089631788674794, -0.6308963499669813, -0.63089665884780999, -0.630898917794531]
In [19]:
"""Predicting Sales"""
train['Costumers'] = y_customers.values
x_train, x_test, y_train, y_test = train_test_split(train, y_sales, test_size = 0.3)
scores = []
for val in [10e-7, 10e-6, 10e-5, 10e-4, 10e-3,10e-2, 10e-1, 10, 100, 1000, 10000]:
    reg = Ridge_Reg(alpha = val)
    reg.fit(x_train, y_train)
    scores.append(r2_score(reg.predict(x_test), y_test))
print("R2 Scores for different values of the regularization constant:")
print(scores)
R2 Scores for different values of the regularization constant:
[0.82384773322449745, 0.82384773322449789, 0.82384773322449967, 0.82384773322451899, 0.82384773322471205, 0.82384773322664351, 0.82384773324595628, 0.82384773343888895, 0.82384773534879752, 0.82384775262786691, 0.82384781949473174]
In [22]:
print np.asarray(y_train)
[ 723.  858.  567. ...,    0.  639.  409.]
In [28]:
print x_train
         Store  DayOfWeek  Open  Promo  StateHoliday  SchoolHoliday      Date  \
286675     886          6     1      0             0              0  20141108   
609850     731          3     0      0             1              1  20140101   
1027636    306          2     0      0             0              0  20141104   
449251     692          7     0      0             0              0  20140525   
76369      550          7     0      0             0              0  20150524   
319543    1054          6     1      0             0              0  20141004   
605158     499          7     0      0             0              0  20140105   
116866     907          6     1      0             0              0  20150418   
868249     450          2     1      1             0              0  20130514   
483688     564          4     1      0             0              1  20140424   
336411    1098          2     1      1             0              0  20140916   
312072    1064          7     0      0             0              0  20141012   
549995    1086          1     1      0             0              0  20140224   
950633     324          5     1      0             0              0  20130301   
615517     823          5     1      0             0              1  20131227   
888822     953          5     1      1             0              0  20130426   
244615     907          2     1      0             0              1  20141223   
232577     658          7     0      0             0              0  20150104   
765437     218          3     1      1             0              1  20130814   
11512      363          2     1      0             0              1  20150721   
815810     416          7     0      0             0              0  20130630   
855510    1091          7     0      0             0              0  20130526   
575155     601          6     1      0             0              0  20140201   
800163     379          7     0      0             0              1  20130714   
785379      90          6     1      0             0              0  20130727   
843616     347          3     1      1             0              0  20130605   
99756      522          7     0      0             0              0  20150503   
736552     323          1     1      1             0              0  20130909   
292315     926          7     0      0             0              0  20141102   
781952       8          2     1      1             0              1  20130730   
...        ...        ...   ...    ...           ...            ...       ...   
372158     249          5     1      1             0              1  20140808   
961184     840          3     1      1             0              0  20130220   
398725     713          5     1      0             0              1  20140711   
192976      82          7     0      0             0              0  20150208   
398006     965          6     1      0             0              0  20140712   
608814     810          4     1      0             0              1  20140102   
70353      109          5     1      0             0              0  20150529   
436772     478          4     1      1             0              0  20140605   
392343     905          5     1      1             0              1  20140718   
734839     840          3     1      1             0              0  20130911   
148864     570          5     1      1             0              0  20150320   
654526     807          5     1      1             0              0  20131122   
520503     584          6     1      0             0              0  20140322   
378479    1089          6     1      0             0              0  20140802   
668339     125          6     1      0             0              0  20131109   
339601     444          5     1      0             0              0  20140912   
734222     223          3     1      1             0              0  20130911   
176436     267          1     1      0             0              0  20150223   
150302     893          4     1      1             0              0  20150319   
534448      34          7     0      0             0              0  20140309   
945197     463          3     1      1             0              0  20130306   
612301     952          1     1      0             0              1  20131230   
1017904     32          1     1      0             0              0  20141124   
989820     486          5     1      1             0              0  20130125   
307903     554          4     1      0             0              1  20141016   
354040     943          4     1      0             0              0  20140828   
402692     978          1     1      0             0              0  20140707   
421678     994          4     0      1             1              0  20140619   
417216     992          1     1      0             0              0  20140623   
940446     172          7     0      0             0              0  20130310   

          Customers        Sales    Costumers  
286675   670.140376  5542.119543   432.000000  
609850    -3.845838  -418.956118     0.000000  
1027636   93.670421  1212.747950   913.142601  
449251    30.106931   273.276694     0.000000  
76369     23.964039   378.000327     0.000000  
319543   676.003529  5549.522070   479.000000  
605158    23.435902   258.731758     0.000000  
116866   669.756579  5647.440132   987.000000  
868249   848.463413  8191.554488   957.000000  
483688   704.900004  6074.521774   458.000000  
336411   869.784451  8341.076423   753.000000  
312072    43.003711   297.699887     0.000000  
549995   754.286886  6495.091488   702.000000  
950633   667.277950  5582.982451   735.000000  
615517   699.606324  5794.210633   646.000000  
888822   819.745908  7644.616304   532.000000  
244615   747.579677  6482.028469  1391.000000  
232577    27.775507   378.804740     0.000000  
765437   839.994173  8167.961633   852.000000  
11512    727.496915  6560.642307   838.000000  
815810    21.680277   148.401904     0.000000  
855510    45.199994   181.658651     0.000000  
575155   660.323727  5517.429878   445.000000  
800163    35.442999   322.868643     0.000000  
785379   643.662638  5385.285569   754.000000  
843616   829.450377  7996.786689   298.000000  
99756     22.991438   376.337331     0.000000  
736552   859.408355  8380.035583   723.000000  
292315    38.187002   291.670429     0.000000  
781952   848.105967  8346.846531   759.000000  
...             ...          ...          ...  
372158   809.046499  7900.382639   547.000000  
961184   846.665497  8017.615908  1075.000000  
398725   694.639536  5894.799324  1180.000000  
192976     7.703522   350.596450     0.000000  
398006   672.939028  5541.713858   788.000000  
608814   713.505663  6083.460796   489.000000  
70353    657.367581  5798.523788   802.000000  
436772   817.399643  7924.908678   743.000000  
392343   831.902853  7932.827257   958.000000  
734839   846.582731  8025.353453  1131.000000  
148864   804.024849  7847.850562   625.000000  
654526   814.578009  7644.964638   999.000000  
520503   659.717199  5517.917881   431.000000  
378479   677.246619  5549.044962   961.000000  
668339   644.835778  5391.347862  1215.000000  
339601   670.186053  5707.919581  1425.000000  
734222   825.095354  7993.889837   786.000000  
176436   724.567083  6565.291834   889.000000  
150302   830.688731  8054.844938   832.000000  
534448     7.217577   237.303620     0.000000  
945197   833.525957  7999.353969  1072.000000  
612301   765.758873  6562.959899   634.000000  
1017904  717.472935  6451.421114    31.385650  
989820   803.518420  7617.431386   544.000000  
307903   704.480840  6080.640811   545.000000  
354040   702.989176  5922.959591   563.000000  
402692   750.467872  6494.992524  1002.000000  
421678   105.352457  1262.467119     0.000000  
417216   750.965491  6494.765848   734.000000  
940446    13.221167   132.376009     0.000000  

[735359 rows x 10 columns]
In [25]:
type(np.asarray(y_train)[0])
Out[25]:
numpy.float64
In [26]:
[i for i in np.asarray(y_train) if type(i) is not np.float64]
Out[26]:
[]
In [35]:
print np.asarray(y_train)
[  411.     0.  1735. ...,   936.     0.   764.]
In [39]:
print np.asarray([1.,2.,3.])
[ 1.  2.  3.]

Decision Trees

We will now proceed to Decision Tree Classification

In [74]:
#DOESN'T WORK - because Decision Trees classify stuff into categories, they don't predict specific sales numbers

"""Predicting Customers"""
x_train, x_test, y_train, y_test = train_test_split(train.as_matrix(), y_customers, test_size = 0.3)
lin_reg = DecisionTree(max_depth=20)
print y_train.tolist()
print y_train.dtype
# print np.asarray(y_train[:100])
print [448.,1197.,616.]
# lin_reg.fit(x_train[:10], np.asarray(y_train)[:10])
# lin_reg.fit(x_train[:15], y_train.tolist()[:15])
lin_reg.fit(x_train, y_train.tolist())

# lin_reg.fit(x_train[:3], np.asarray([448.,1197.,616.]))
y_pred = lin_reg.predict(x_test)
score = r2_score(y_test, y_pred)
print('R2 Score from predicting customers = %f' %(score))
[719.0, 641.0, 318.0, 779.0, 777.0, 936.0, 852.0, 292.0, 874.0, 335.0, 571.0, 1014.0, 459.0, 680.0, 727.0, 767.0, 768.0, 1415.0, 497.0, 806.0, 0.0, 1200.0, 763.0, 0.0, 1098.0, 3118.0, 1024.0, 699.0, 0.0, 1083.0, 531.0, 574.0, 492.0, 910.0, 625.0, 0.0, 1041.0, 853.0, 461.0, 547.0, 0.0, 0.0, 871.0, 1686.0, 743.0, 604.0, 616.0, 0.0, 436.0, 618.0, 0.0, 0.0, 1283.0, 1258.0, 337.0, 341.0, 817.0, 757.0, 482.0, 1098.0, 1311.0, 416.0, 998.0, 1000.0, 719.0, 954.0, 0.0, 1073.0, 0.0, 646.0, 707.0, 1201.0, 475.0, 1122.0, 476.0, 900.0, 489.0, 478.0, 342.0, 535.0, 925.0, 1043.0, 998.0, 893.0, 716.0, 574.0, 613.0, 0.0, 582.0, 1138.0, 0.0, 544.0, 668.0, 550.0, 419.0, 1093.0, 687.52556053800004, 552.0, 678.0, 778.0, 1472.0, 784.0, 498.0, 1691.0, 645.0, 542.0, 426.0, 840.0, 562.0, 699.0, 453.0, 763.0, 558.0, 1116.0, 611.06098654699997, 573.0, 1344.0, 0.0, 759.0, 0.0, 409.0, 679.0, 752.0, 1026.0, 722.0, 405.0, 796.0, 634.0, 1011.0, 604.0, 820.0, 689.0, 706.63408071699996, 0.0, 0.0, 1547.0, 877.0, 1291.0, 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759.0, 747.23587443899999, 1452.0, 808.44753363199993, 605.0, 653.0, 409.0, 0.0, 0.0, 1095.0, 385.0, 0.0, 556.0, 1563.0, 2631.0, 434.0, 735.0, 0.0, 547.0, 0.0, 843.0, 410.0, 223.0, 0.0, 0.0, 383.0, 190.0, 622.22062780300007, 893.0, 1138.0, 633.73452914799998, 453.0, 349.0, 419.0, 589.0, 419.0, 0.0, 875.0, 721.0, 363.0, 0.0, 816.02780269100003, 387.0, 930.0, 974.0, 690.03587443899994, 480.0, 0.0, 751.0, 1133.0, 571.0, 683.0, 1061.0, 815.94170403600003, 680.0, 380.0, 636.54439461900006, 1204.0, 936.0, 691.0, 0.0, 689.0, 757.0, 637.0, 0.0, 931.0, 769.0, 1054.0, 35.564125560500003, 596.60358744400003, 540.0, 308.0, 715.0, 651.0, 664.0, 984.0, 0.0, 653.0, 925.0, 1027.0, 796.0, 661.0, 0.0, 0.0, 0.0, 655.0, 719.0, 525.0, 0.0, 1141.0, 486.0, 597.0, 2816.0, 0.0, 425.0, 785.0, 432.0, 296.0, 0.0, 0.0, 0.0, 655.0, 385.0, 594.0, 665.0, 0.0, 770.49865470899999, 646.0, 550.0, 780.0, 0.0, 604.0, 0.0, 418.0, 1324.0, 834.0, 1098.0, 0.0, 732.0, 651.0, 0.0, 1007.0, 709.0, 660.0, 502.0, 0.0, 808.0, 0.0, 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1361.97309417, 508.0, 525.0, 984.0, 512.0, 1177.0, 0.0, 518.0, 740.0, 406.0, 867.26547085200002, 546.0, 533.0, 481.0, 565.0, 512.0, 461.0, 596.0, 455.0, 645.0, 563.0, 535.0, 517.0, 0.0, 0.0, 928.0, 572.0, 807.0, 486.0, 530.0, 763.0, 507.0, 536.0, 517.0, 784.0, 410.0, 430.0, 652.0, 0.0, 1477.0, 1055.0, 1723.0, 694.0, 638.0, 1056.0, 0.0, 979.0, 0.0, 1290.0, 565.0, 1980.0, 394.0, 1107.0, 579.0, 707.0, 812.0, 1150.0, 1274.0, 825.0, 804.0, 762.0, 1627.0, 969.0, 1192.0, 530.0, 1653.0, 557.0, 945.0, 3327.0, 867.0, 1170.0, 684.0, 617.0, 2338.0, 974.0, 0.0, 792.0, 835.0, 0.0, 1257.0, 517.0, 1180.0, 834.0, 587.0, 834.0, 2000.0, 466.0, 0.0, 687.71659192800007, 914.0, 592.0, 1413.0, 859.0, 389.0, 726.0, 668.0, 949.0, 591.0, 665.0, 1359.0, 894.0, 969.0, 848.0, 629.0, 431.0, 1407.0, 930.0, 689.0, 862.0, 938.0, 0.0, 743.0, 619.0, 0.0, 0.0, 439.0, 0.0, 581.0, 0.0, 702.0, 627.0, 533.0, 346.0, 1000.0, 1000.0, 637.0, 625.0, 499.0, 577.0, 872.0, 604.0, 613.0, 1185.0, 946.0, 624.0, 956.0, 496.0, 657.0, 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float64
[448.0, 1197.0, 616.0]
---------------------------------------------------------------------------
ValueError                                Traceback (most recent call last)
<ipython-input-74-8d96558add82> in <module>()
      8 # lin_reg.fit(x_train[:10], np.asarray(y_train)[:10])
      9 # lin_reg.fit(x_train[:15], y_train.tolist()[:15])
---> 10 lin_reg.fit(x_train, y_train.tolist())
     11 
     12 # lin_reg.fit(x_train[:3], np.asarray([448.,1197.,616.]))

/Users/heli/anaconda2/lib/python2.7/site-packages/sklearn/tree/tree.pyc in fit(self, X, y, sample_weight, check_input, X_idx_sorted)
    175 
    176         if is_classification:
--> 177             check_classification_targets(y)
    178             y = np.copy(y)
    179 

/Users/heli/anaconda2/lib/python2.7/site-packages/sklearn/utils/multiclass.pyc in check_classification_targets(y)
    171     if y_type not in ['binary', 'multiclass', 'multiclass-multioutput', 
    172             'multilabel-indicator', 'multilabel-sequences']:
--> 173         raise ValueError("Unknown label type: %r" % y)
    174 
    175 

ValueError: Unknown label type: array([[ 719.],
       [ 641.],
       [ 318.],
       ..., 
       [   0.],
       [ 592.],
       [   0.]])
In [ ]:
print x_train
In [ ]:
print np.zeros(len(x_train))
In [ ]:
train

PARAGRAPH DRAFT

We looked at three different models: Ridge Regression, Linear Regression, and Decision Trees. Linear Regression performed moderately well, with an R2 Score of ~0.35 when predicting the number of customers, and a score of ~0.50 when predicting the sales. Meanwhile, Ridge Regression achieved an R2 Score of ~ -0.64 for customers and ~0.82 for sales. The disparity in these two scores is a bit alamaring, and one would absolutely need to further investigate the reasons for such disparity, and what sort of prediction errors might have caused it.

In [ ]: